Laplacetranszformációt
Laplacetranszformációt is the Hungarian term for the Laplace transform. It is a mathematical integral transform that converts a function of time, $f(t)$, into a function of complex frequency, $F(s)$. The transform is defined by the integral:
$F(s) = \int_{0}^{\infty} e^{-st} f(t) dt$
where $s$ is a complex number, $s = \sigma + j\omega$, and $t$ is the time variable.
The Laplace transform is widely used in electrical engineering, control theory, signal processing, and physics. Its
Key properties of the Laplace transform include linearity, time-shifting, frequency-shifting, differentiation in the time domain, and